AN APPROXIMATE SOLUTION OF SYSTEMS OF HIGH-ORDER LINEAR DIFFERENTIAL EQUATIONS WITH VARIABLE COEFFICIENTS BY MEANS OF A RATIONAL CHEBYSHEV COLLOCATION METHOD Vol. 4(1) Jan. 2016, - Egyptian Knowledge Bank

310815

AN APPROXIMATE SOLUTION OF SYSTEMS OF HIGH-ORDER LINEAR DIFFERENTIAL EQUATIONS WITH VARIABLE COEFFICIENTS BY MEANS OF A RATIONAL CHEBYSHEV COLLOCATION METHOD Vol. 4(1) Jan. 2016,

Article

Last updated: 05 Jan 2025

Overview Similar Items

Article

ON APPROXIMATE SOLUTION OF HIGH-ORDER LINEAR FREDHOLM INTEGRO-DIFFERENTIAL-DIFFERENCE EQUATIONS WITH VARIABLE COEFFICIENTS USING LEGENDRE COLLOCATION METHOD A. O. ADESANYA, J. A.

Article

APPROXIMATE SOLUTIONS TO INITIAL VALUE PROBLEM FOR DIFFERENTIAL EQUATION OF VARIABLE ORDER S. ZHANG, S. SUN, L. HU

Article

NUMERICAL APPROXIMATION OF MULTI-ORDER FRACTIONAL DIFFERENTIAL EQUATION BY GALERKIN METHOD WITH CHEBYSHEV POLYNOMIAL BASIS

Article

MODIFIED EXPONENTIAL CHEBYSHEV OPERATIONAL MATRICES OF DERIVATIVES FOR SOLVING HIGH-ORDER PARTIAL DIFFERENTIAL EQUATIONS IN UNBOUNDED DOMAINS Vol. 5(2) July 2017, No. 22, pp. 229

Article

NUMERICAL APPROXIMATION FOR SPACE FRACTIONAL DIFFUSION EQUATIONS VIA CHEBYSHEV FINITE DIFFERENCE METHOD Vol. 4(2) July 2013, No. 14, pp. 303-311 H. AZIZI, G. B. LOGHMANI

Article

A COUPLE OF SOLUTIONS TO A (3+1)-DIMENSIONAL GENERALIZED KP EQUATION WITH VARIABLE COEFFICIENTS BY EXTENDED TRANSFORMED RATIONAL FUNCTION METHOD Vol. 3(1) Jan 2015, No. 19, pp. 1

Article

NUMERICAL SOLUTION OF ONE–DIMENSIONAL ADVECTION–DIFFUSION EQUATION WITH VARIABLE COEFFICIENTS VIA LEGENDRE–GAUSS–LOBATTO TIME–SPACE PSEUDO–SPECTRAL METHOD Vol. 3(2) July 2015, No

Article

NUMERICAL APPROACH FOR SOLVING A CLASS OF NONLINEAR MIXED VOLTERRA FREDHOLM INTEGRAL EQUATIONS Vol. 4(1) Jan. 2016, No. 1, pp. 1-10 I. L. EL-KALLA, R. A. ABD-ELMONEM, A. M. GOMAA

Article

An exponential Chebyshev second kind approximation for solving high-order ordinary differential equations in unbounded domains, with application to Dawson’s integral

Article

A CHEBYSHEV METHOD FOR THE SOLUTION OF BOUNDARY VALUE PROBLEMS